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Martina Živković, Josip Orović, Igor Poljak
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG SHIPS
ICTS 2018
Portorož,
14. – 15. June 2018
441
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG
SHIPS
Martina Živković, B.Sc.
Antuna Barca 9D, Zadar, Croatia
Josip Orović, D.Sc.
Igor Poljak, M.Sc.
University of Zadar, Maritime Department
Mihovila Pavlinovića 1, Zadar, Croatia
[email protected], [email protected]
ABSTRACT
Steam propulsion plants for LNG ships have main feed water pumps that are driven with steam turbines. Those steam
driven feed water pumps are one of the most important components in the plant. Their function is to dose the feed water
for main steam boilers timely and exactly in order to maintain normal functioning of the steam propulsion plant. In this
paper the mostly used steam driven feed water pumps are presented. Their construction details, steam temperatures,
pressures, velocities, efficiencies and losses over the steam turbine stages and wide range of steam turbine operating loads
are analyzed.
Keywords: Steam turbine, feed water pump, working parameters, efficiency
1 INTRODUCTION
This paper presents two types, Coffin and Shinko, feed
water pumps that are driven with steam turbines and used
to deliver the feed water to main steam boilers of LNG
ships. Coffin main feed water pump is constructed as a two
staged centrifugal pump [1] and Shinko main feed water
pump is of three stages centrifugal type pump [2]. Both
feed water pumps are driven by the short and light weight
Curtis wheel steam turbine [1, 2].
Feed water pumps take water suction from the highest
point in the engine room, from the deaerator which acts as
a header tank, and deliver the feed water with high
pressure, over 60 bar, into the main steam boilers. Before
it enters the main steam boilers the feed water temperature
is usually raised passing through the high pressure feed
water heater and economizer in order to reduce the fuel oil
consumption in the boilers and to increase the overall
efficiency of the steam plant.
The main steam boilers level control and thus the capacity
control of main feed water pump is often a three term
control. This control measures water level, steam and water
flow and controls the output to the boiler feed water control
valves. The steam flow to the steam turbine and the running
speed of feed water pump is controlled by the differential
discharge pressure control. This control compares the feed
water discharge pressure with boiler steam drum pressure
and adjusts the feed water pump speed by regulating the
steam flow across the steam turbine in order to maintain
the constant difference across the feed water regulator [3].
Coffin feed water pump, shown in Figure 1, consists of four
sections: turbine assembly, bearing housing assembly,
governor gear and oil pump assembly and pump assembly.
At the one end, the driving steam enters the single stage,
impulse, two bucket row, velocity compounded, axial flow
turbine and expands through the turbine wheel and then
exhausts in an axial direction directly above the turbine end
cover. A single shaft, used for driving the two stage
centrifugal pump at the other end, passes through the
turbine housing, bearing housing, and pump housing. This
shaft is supported by two roller bearings located in the
bearing casing and the thrust bearing located on the
outboard end of the pump housing. The bearing casing
additionally serves as an oil reservoir and for providing the
power to the horizontal governor drive shaft through a
worm and a worm gear. Feed water pump control is
accomplished by the pump discharge pressure via constant
pressure regulator, through centrifugal speed governor
when rated speed has been exceeded and through excess
exhaust back pressure trip and low lube oil pressure trip
protection [1].
Outer design of one Shinko pump is shown in Figure 2. It
consists of feed water pump assembly and steam turbine
assembly interconnected by the gear coupling. Feed water
pump is also multi stage centrifugal pump (in this case
three stages) where the first stage impeller is of the double
suction type and the rest are of the single suction type. It
has horizontally split casing in order to have easier
maintenance. Rotor is supported by plain forced lubricated
bearings and tilting pad type thrust bearing. Feed water
pump is directly connected to the driving steam turbine but
in this case through a forced lubricated gear coupling.
Steam turbine is of the horizontal single stage speed
compound impulse type. The turbine casing is also
horizontally split into two parts. Bearing housings are at
the both ends of the turbine shaft. The governor end
bearing housing is provided with radial bearing and thrust
bearing. The bearing housing near the feed water pump has
radial bearing only. For the control of the steam turbine
Martina Živković, Josip Orović, Igor Poljak
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG SHIPS
ICTS 2018
Portorož,
14. – 15. June 2018
442
operation the Woodward governor is used. Its speed setting
mechanism and the pressure controller unit are
interconnected to effect constant discharge pressure
control [2].
Source: http://coffinpump.com/wp-content/uploads/2013/07/Turbine-
Driven-Boiler-Feed-Pump-Page-2.jpg [4]
Figure 1: Construction details of Coffin feed water pump
Source: http://sftspb.com/content/21-shinko [5]
Figure 2: Shinko feed water pump
2 STEAM TURBINE FOR FEED WATER
PUMPS
Before steam enters in the steam turbine, the pressure is
reduced from boiler pressure to the steam chest pressure.
This is due to steam passing over the turbine governing
valve. There, the steam pressure and temperature is
reduced but the steam specific enthalpy remains constant.
After passing the governing valve, steam enters the steam
chest from where it flows to the first stage nozzles of the
steam turbine and expands to exhaust pressure (Figure 3).
Curtis wheel steam turbine, mostly used for feed water
pumps drive, comprises of first row of stationary or stator
nozzles, two rows of moving or rotor (bucket) blades and
one stator row of guide blades situated between two rotor
stages. In the first row of stator nozzles the steam expands
from inlet pressure to the exhaust pressure and a kinetic
energy of the steam is increased. This expansion should be
adiabatic as it gives the greatest possible heat drop but due
to friction losses it is polytropic (Figure 3). After the first
stator nozzles the steam enters the first row of moving or
rotor blades where the kinetic energy and thus the absolute
velocity of the steam is reduced. This reduction of kinetic
energy and velocity produces a force which acts on the
turbine rotor blades and turns the rotor of the steam turbine.
From there, steam flows through second stage of stator
blades or guide blades where steam is proceeded to the
second row of moving or rotor blades. There the kinetic
energy and thus the absolute velocity of the steam is again
reduced in order to produce a rotational force. Figure 4
shows the behavior of the steam pressure and absolute
velocity over the stages in one Curtis wheel steam turbine.
Source: Authors
Figure 3: Main feed water steam turbine isentropic and
polytropic expansion
1st stage rotor
blades
2nd stage1st stage
2nd stage
stator blades
2nd stage rotor
blades
c1
C0=0
P1
c2c3
c4
u
u
P2
1 2 3 4
Source: Authors
Figure 4: Steam pressure and absolute velocity diagram in
Curtis wheel steam turbine
Because of the steam turbine rotor rotation the absolute
steam velocity has to be divided into relative steam
velocity w and rotational velocity u. Figure 5 shows
Martina Živković, Josip Orović, Igor Poljak
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG SHIPS
ICTS 2018
Portorož,
14. – 15. June 2018
443
diagram of absolute steam velocities c, relative steam
velocities w, rotor rotational velocity u, axial forces Fx, and
thrust forces Fy over the stages in one Curtis wheel steam
turbine.
w1
u
w2
c1
u
c2
u
w3
c3
w4
u
c4
1st stage rotor or
bucket blade
2n
d s
tag
e1
st s
tag
e
1st stage stationary
or stator nozzle
2nd stage
stationary or
stator nozzle
2nd stage rotor
or bucket blade
α1
α1β1
α2 β2
α3 β3
α4
β4
Fx1
Fx2
Fy2
Fy1
Source: Authors
Figure 5: Absolute and relative steam velocity diagram at
Curtis wheel steam turbine
Each value can be calculated using following equations [6]:
c1 = φ ∙ √2(h1 − h2) [m
s] (1)
u = D ∙ π ∙ n [m
s] (2)
w1 = √u2 + c12 − 2 ∙ u ∙ c1 ∙ cosα1 [
m
s] (3)
w2 = ψ ∙ w1 [m
s] (4)
c2 = √u2 + w22 − 2 ∙ u ∙ w2 ∙ cosβ2 [
m
s] (5)
c3 = φ ∙ c2 [m
s] (6)
w3 = √u2 + c32 − 2 ∙ u ∙ c3 ∙ cos α3 [
m
s] (7)
w4 = ψ ∙ w3 [m
s] (8)
c4 = √u2 + w42 − 2 ∙ u ∙ w4 ∙ cosβ4 [
m
s] (9)
Fx = Fx1 + Fx2 [N] (10)
Fx1 = m ∙ (w1 ∙ cosβ1 + w2 ∙ cosβ2) [N] (11)
Fx2 = m ∙ (w3 ∙ cosβ3 + w4 ∙ cosβ4) [N] (12)
Fy = Fy1 + Fy2 [N] (13)
Fy1 = m ∙ (w2 ∙ sinβ2 − w1 ∙ sinβ1) [N] (14)
Fy2 = m ∙ (w4 ∙ sinβ4 − w3 ∙ sinβ3) [N] (15)
𝑃 = 𝐹x ∙ u [W] (16)
ηT =P
(h1−h2)∙m (17)
Where φ is friction loss in stator nozzle, h1 and h2 are steam
specific enthalpies, D is rotor diameter, n is number of
turbine revolutions, ψ is friction loss in rotor blades, m is
steam mass flow in kg/h, P is steam turbine power and ηT
is steam turbine efficiency.
Angles α and β can be calculated using laws of cosine or
sines. In an impulse steam turbine, which Curtis wheel is,
the β1=β2 and β3=β4 because of the same inlet and outlet
geometry of the rotor blades [6].
Manufacturing defects, carry-over deposits, corrosion and
erosion in stator and rotor blades increase the friction and
reduce steam velocity. Some of the kinetic energy converts
back into heat energy, re-heating the steam and
representing losses in the turbine [7].
Those steam velocity losses are presented as a velocity
losses in stator nozzles φ and are from 0.90-0.98 and
velocity losses in rotor blades ψ (from 0.70-0.90) [6]. Also,
Curtis wheel has high exhaust velocity (which is like a
available heat drop) and this represents a considerable loss
of energy that is not used in other stages [7].
1st stage stator inlet
en
tha
lpy h
(J/k
g)
entropy s (J/kg K)
1
3
2
1st stage stator outlet
2nd stage stator outlet
hlo
ss2
1st stage rotor outlet
2nd stage rotor outlet
exp
an
sio
n w
ith
lo
sse
s
hlo
ss14
5
6
1st stage stator outlet without losses
he
xit
Source: Authors
Figure 6: Losses in the stator and rotor blades of Curtis
wheel steam turbine
Because of the all mentioned losses, steam turbine
efficiency decreases. Figure 6 shows how steam velocity
Martina Živković, Josip Orović, Igor Poljak
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG SHIPS
ICTS 2018
Portorož,
14. – 15. June 2018
444
reduction and high exhaust velocity influence the reduction
of heat drop and thus on steam turbine efficiency.
This velocity losses and consequently heat drop losses can
be calculated using following equations [6]:
hloss1 =c1t
2
2−
c12
2+
c22
2−
c32
2 [
kJ
kg] (18)
c1t = √2(h1 − h2) [m
s] (19)
hloss2 =w1
2
2−
w22
2+
w32
2−
w42
2 [
kJ
kg] (20)
hexh =c4
2
2 [
kJ
kg] . (21)
Other losses in steam turbine like windage, gland and blade
tip leakage can be neglected because of its small influence
on overall efficiency and in this paper it will not be taken
into consideration.
3 STEAM TURBINE ANALYSIS
In this paper the steam turbine for feed water pump is
analyzed using the data from the performance test on one
LNG ship. During the test, steam flow to the turbine was
changed by opening and closing the governing valve. This
change affects the turbine revolution, steam chest pressure
and exhaust temperature. Available steam turbine data
from the performance test is presented in Table 1. Steam
specific enthalpies and entropies necessary for the
calculation were taken from steam tables [8].
Table 1: Data from the performance test of steam turbine
for Shinko feed water pump
Ste
am i
nle
t
pre
ssu
re b
ar
Ste
am i
nle
t
tem
per
atu
re °
C
Ste
am c
hes
t p
ress
ure
bar
Ex
hau
st
pre
ssu
re b
ar °
C
Ex
hau
st
tem
per
atu
re °
C
Ste
am f
low
kg
/h
Rev
olu
tion
min
-1
59.8 372 29 2.8 200 2591 5420
59.8 376 35 2.8 193 2994 5491
59.8 379 43 2.8 189 3510 5583
59.8 382 46 2.8 185 4031 5762
59.8 384 46 2.8 185 4668 5981
59.8 384 49 2.8 185 4893 6115
59.8 383 46 2.8 197 4620 5977 Source: Shinko Ind. Ltd. (2006): Final drawing for Main Feed Pump &
Turbine, internal ship documentation. Hiroshima, Japan.
Steam turbine parameters for calculating all other data
presented in Table 2 are as follows:
Rotor diameter D=800 mm,
Steam inlet angle α1=18°,
Stator losses φ=0.94,
Rotor losses ψ= 0.7-0.79.
Rotor diameter and steam inlet angle used in this analysis
are values taken just for the calculation and in reality
depend on steam turbine production model or type. Stator
and rotor losses, as already mentioned, depend on various
factors. In this example value for stator losses was assumed
to be 0.94 in order to simplify the calculation. Values for
rotor losses were modified from 0.7-0.79 depending on the
initial steam and temperature situation in order to obtain
certain steam turbine power. In reality, steam turbine
power depends on various combinations of stator and rotor
losses, rotor diameter and steam inlet angle. Major
influence on this analysis have steam inlet and exhaust
pressures and temperatures. Rotor diameter and steam inlet
angle are fixed for any analyzed turbine and losses depend
on the actual status of the steam turbine and will not change
end parameters a lot.
Table 2: Calculated data for steam turbine used for driving
the Shinko feed water pump
t1
°C 372 376 379 382 384 384 383
psc
bar 29 35 43 46 46 49 46
t2
°C 200 193 189 185 185 185 197
m
kg/h 2591 2994 3510 4031 4668 4893 4620
min-
1 5420 5491 5583 5762 5981 6115 5977
φ 0.94 0.94 0.94 0.94 0.94 0.94 0.94
ψ 0.79 0.77 0.73 0.74 0.75 0.73 0.70
c1 955 985 1014 1024 1026 1033 1025
u 227 230 234 241 250 256 250
w1 743 770 795 799 792 794 791
α1 ° 18 18 18 18 18 18 18
β1 ° 23.4 23.3 23.2 23.4 23.6 23.7 23.6
w2 587 593 579 588 593 579 554
c2 389 392 375 379 377 360 340
α2 ° 36.8 36.7 37.4 38.0 39.0 40.4 41.0
β2 ° 23.4 23.3 23.2 23.4 23.6 23.7 23.6
c3 366 369 353 356 355 338 319
w3 229 230 219 223 225 219 209
α3 ° 36.8 36.7 37.4 38.0 39.0 40.4 41.0
β3 ° 73.2 73.4 77.7 79.8 83.6 89.6 92.2
w4 181 177 160 164 168 160 146
c4 246 247 254 267 286 301 295
α4 ° 135 137 142 143 144 148 150
β4 ° 73.2 73.4 77.7 79.8 83.6 89.6 92.2
Fx 964 1138 1310 1502 1703 1713 1564
Fy 78 100 140 158 176 198 202
hl1 69 73 76 78 78 78 76
hl2 114 131 160 158 149 159 171
hexh 30 30 32 36 41 45 43
ηT
% 58.8 57.2 53.9 54.4 55.2 53.3 51.2
P
kW 219 262 306 362 426 439 391
Source: Authors
As it can be seen from the analysis, steam turbine
efficiency depends on many parameters and varies from
51.2 to 58.8%. Enthalpy of the inlet and outlet steam, steam
losses in stator and rotor blades, value of exhaust velocity
and steam mass flow are one of the crucial parameters that
affect the steam turbine efficiency. Steam velocities across
the turbine depend on the operational and manufacturing
parameters and that affects φ and ψ parameters and stator
Martina Živković, Josip Orović, Igor Poljak
ANALYSIS OF STEAM TURBINES FOR FEED WATER PUMPS ON LNG SHIPS
ICTS 2018
Portorož,
14. – 15. June 2018
445
and rotor enthalpy losses. Steam turbine power varies from
219 up to 439 kW. It depends on steam mass flow,
revolution and converted kinetic energy in rotor blades into
the axial force for turning the rotor. The higher the value of
these parameters is, the higher will be the value of steam
turbine power.
Analysis performed in this paper shows an example of how
steam turbine can be modeled and presented in a way that
end users can easily understand all processes in the turbine
and through available data/parameters in the engine room
calculate all other specific parameters of the steam turbine.
Every engineer should follow instruction manual
recommendation for operation and maintenance of the
steam turbine in order to timely recognize any fault or
failure of the feed water pump. Additional information
through parameter analysis can help in better
understanding the processes and recognizing any problem
during normal operation of the steam turbine.
4 CONCLUSION
This paper presents types of feed water pumps and driving
steam turbine used for delivering the feed water into the
main boilers of the LNG ships. Coffin and Shinko feed
water pumps are mostly used types. They are centrifugal
pumps with two or three stages. Both feed water pumps are
driven with Curtis wheel steam turbine which comprises of
first row of stationary or stator nozzles, two rows of
moving or rotor blades and one stator row of guide blades
situated between two rotor stages.
The expansion in the steam turbine stator nozzles is
polytropic where increased steam kinetic energy in the
stator is converted into force which acts on the turbine rotor
blades and turns the rotor of the steam turbine. Steam
velocities and losses in the stator and rotor blades directly
influence the steam turbine efficiency. Analysis performed
using the performance test data provides the end user all
necessary data and enables him a better understanding of
the processes and to recognize the problem if any exists.
Steam turbine efficiency in analyzed example depends on
many parameters and varies from 51.2 to 58.8%. Some of
the crucial parameters that affect the steam turbine
efficiency are: enthalpy of the inlet and outlet steam, steam
losses in stator and rotor blades, value of exhaust velocity
and steam mass flow. Steam velocities across the turbine
depend on manufacturing defects, carry-over deposits,
corrosion and erosion in stator and rotor blades. Other
losses that can affect the steam turbine efficiency are
windage, gland and blade tip leakage. Steam turbine power
in analyzed example varies from 219 up to 439 kW. It
depends on steam mass flow, revolution and converted
kinetic energy in rotor blades into the axial force for
turning the rotor.
REFERENCES
[1] Coffin turbo pump, Inc. (2006). Operation Maintenance
Manual for Coffin turbo pump, internal ship
documentation. Englewood, USA
[2] Shinko Ind. Ltd. (2006): Final drawing for Main Feed
Pump & Turbine, internal ship documentation.
Hiroshima, Japan.
[3] LNGC Maersk Qatar (2006). Machinery operation
Manual. South Korea: Samsung Heavy Industries
[4] http://coffinpump.com/wp-
content/uploads/2013/07/Turbine-Driven-Boiler-Feed-
Pump-Page-2.jpg
[5] http://sftspb.com/content/21-shinko
[6] Tireli, E., Martinović, D. (2001) Brodske toplinske
turbine. Rijeka: Visoka pomorska škola u Rijeci.
[7] Roy, G. J. (1975). Steam Turbines and Gearing.
London: Stanford Maritime Limited.
[8] Ražnjević, K. (1989). Termodinamičke tablice. Zagreb:
Narodna tehnika Hrvatske. Sarajevo "Svjetlost".